\(\mathcal P\)-kernel normal systems for \(\mathcal P\)-inversive semigroups.

DOI10.1007/s00233-011-9324-8zbMath1247.20069OpenAlexW2029825427MaRDI QIDQ2428563

Hengwu Zheng

Publication date: 26 April 2012

Published in: Semigroup Forum (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00233-011-9324-8

zbMATH Keywords

\(E\)-inversive semigroupskernel normal systemsstrongly regular congruences\(\mathcal P\)-inversive semigroups

Mathematics Subject Classification ID

General structure theory for semigroups (20M10) Regular semigroups (20M17) Subalgebras, congruence relations (08A30)

Cites Work

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• \(\mathcal P\)-regular semigroups.
• Regular semigroup congruences
• *-congruences on regular *-semigroups
• \({\mathcal P}\)-congruences on \({\mathcal P}\)-regular semigroups
• Regular * semigroups
• Group congruences on an \(E\)-inversive semigroup
• Semigroups which have a minimum primitive inverse congruence
• Certain congruences on \(E\)-inversive \(E\)-semigroups
• Strong \({\mathcal P}\)-congruences on \({\mathcal P}\)-regular semigroups
• \(E\)-inversive Dubreil-Jacotin semigroups.
• Sublattices of the lattices of strong \(\mathcal P\)-congruences on \(\mathcal P\)-inversive semigroups.
• Regular congruences on an \(E\)-inversive semigroup.
• The hypercore of a semigroup
• Congruences on Regular Semigroups
• Basic properties ofe-inversive semigroups
• On the lemma of lallement
• Congruences on Orthodox Semigroups
• Inverse Semi-Groups
• \(E^*\)-dense \(E\)-semigroups.

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